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. .As wireless communication becomesincreasingly popular, there is a growing
need to develop antennas capable ofdetecting traffic bursts. The traffic bursts
are prevalent for example when a large
amount of data is transferred over awireless communication network. Existing
antennas often may not be able to detectsuch traffic bursts. Therefore, there is aneed for an improved, cost effective
approach to detect wireless communication
traffic bursts. Like reference numerals
refer to corresponding parts throughout theseveral views of the drawings. Note thatmost of the reference numerals include one
or two digit numbers designating relative
positions in the drawings.Q: What is the
expected profit of flipping a fair coin withpage 4 / 6

probability of success increasing towards
1? We start with \$100. I flip a fair coin. If
the outcome is heads, I give \$100 plus
whatever I get if the outcome is tails. If theprobability of heads is decreasing overtime (say from 0.95 to 0.75), then how
should we interpret the profit that weshould expect to make at the start of thegame as well as what should be ourexpected profit after the game? A: This isan Efron-Schwab problem. First, you are
asked to define the profit that you make in
one round: It should be very clear that thisis, more or less, the probability that you
win in this round. If you lose, you arebroke, and have zero profit. If you arelucky, and win, you make \$100; if you are
unlucky, and lose, you lose \$100. Overall,page 5 / 6the profit you make in a round is then theexpected value of a random variable fromthe Binomial distribution. In your case, thisis: \$ P(i=1) * \$100 + P(i=0) * 0 = P(i=1)* \$100 + (1-P(i=1)) * 0 = (P(i=1) + 0) *\$100 = P(i=1) * \$100 This is exactly
what you have in your setup. Then, let's
define the profit that you make in one
round as a random variable which takes
values $0, 100$, and $-100$. You are
given the probability that you win $\mu_t$
at time $t$ and have some strategy $s_t$.
In particular, f678ea9f9e
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